Graph Edge Coloring

Vizing's Theorem and Goldberg's Conjecture

Michael Stiebitz, Diego Scheide, Bjarne Toft, Lene Monrad Favrholdt

Research output: Book/anthology/thesis/reportBookResearchpeer-review

Original languageEnglish
Place of PublicationNew York
PublisherJohn Wiley & Sons Ltd
Number of pages335
ISBN (Print)111809137X
Publication statusPublished - 2012

Cite this

Stiebitz, M., Scheide, D., Toft, B., & Favrholdt, L. M. (2012). Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture. New York: John Wiley & Sons Ltd.
Stiebitz, Michael ; Scheide, Diego ; Toft, Bjarne ; Favrholdt, Lene Monrad. / Graph Edge Coloring : Vizing's Theorem and Goldberg's Conjecture. New York : John Wiley & Sons Ltd, 2012. 335 p.
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title = "Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture",
author = "Michael Stiebitz and Diego Scheide and Bjarne Toft and Favrholdt, {Lene Monrad}",
note = "Wiley Series in Discrete mathematics and Optimization Publisher Notes Written by world authorities on graph theory, this book features many new advances and applications in graph edge coloring, describes how the results are interconnected, and provides historial context throughout. Chapter coverage includes an introduction to coloring preliminaries and lower and upper bounds; the Vizing fan; the Kierstead path; simple graphs and line graphs of multigraphs; the Tashkinov tree; Goldberg's conjecture; extreme graphs; generalized edge coloring; and open problems. It serves as a reference for researchers interested in discrete mathematics, graph theory, operations research, theoretical computer science, and combinatorial optimization, as well as a graduate-level course book for students of mathematics, optimization, and computer science. This edition of Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture is in a Hardcover format. This books publish date is February 2012 and it has a suggested retail price of $99.95. There are 288 pages in the book and it was published by John Wiley & Sons Inc.. The 10 digit ISBN is 111809137X and the 13 digit ISBN is 9781118091371.",
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isbn = "111809137X",
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Stiebitz, M, Scheide, D, Toft, B & Favrholdt, LM 2012, Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture. John Wiley & Sons Ltd, New York.

Graph Edge Coloring : Vizing's Theorem and Goldberg's Conjecture. / Stiebitz, Michael; Scheide, Diego; Toft, Bjarne; Favrholdt, Lene Monrad.

New York : John Wiley & Sons Ltd, 2012. 335 p.

Research output: Book/anthology/thesis/reportBookResearchpeer-review

TY - BOOK

T1 - Graph Edge Coloring

T2 - Vizing's Theorem and Goldberg's Conjecture

AU - Stiebitz, Michael

AU - Scheide, Diego

AU - Toft, Bjarne

AU - Favrholdt, Lene Monrad

N1 - Wiley Series in Discrete mathematics and Optimization Publisher Notes Written by world authorities on graph theory, this book features many new advances and applications in graph edge coloring, describes how the results are interconnected, and provides historial context throughout. Chapter coverage includes an introduction to coloring preliminaries and lower and upper bounds; the Vizing fan; the Kierstead path; simple graphs and line graphs of multigraphs; the Tashkinov tree; Goldberg's conjecture; extreme graphs; generalized edge coloring; and open problems. It serves as a reference for researchers interested in discrete mathematics, graph theory, operations research, theoretical computer science, and combinatorial optimization, as well as a graduate-level course book for students of mathematics, optimization, and computer science. This edition of Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture is in a Hardcover format. This books publish date is February 2012 and it has a suggested retail price of $99.95. There are 288 pages in the book and it was published by John Wiley & Sons Inc.. The 10 digit ISBN is 111809137X and the 13 digit ISBN is 9781118091371.

PY - 2012

Y1 - 2012

M3 - Book

SN - 111809137X

BT - Graph Edge Coloring

PB - John Wiley & Sons Ltd

CY - New York

ER -

Stiebitz M, Scheide D, Toft B, Favrholdt LM. Graph Edge Coloring: Vizing's Theorem and Goldberg's Conjecture. New York: John Wiley & Sons Ltd, 2012. 335 p.